Barrons AP Calculus

(Marvins-Underground-K-12) #1
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3
nonexistent

The maximum value   of  the function    f(x)    =   x^4     −   4x^3    +   6   on  [1, 4]  is
1
0
3
6
−27

Let  ,  and let f   be  continuous  at  x   =   5.  Then    c   =

0

1
6

−1

0

1

If  sin x   =   ln  y   and 0   <   x   <   π,  then,   in  terms   of  x,      equals
esin x cos x
e−sin x cos x

ecos    x
esin x
If f(x) = x cos x, then equals

0
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